What is the perimeter of △DEF to the nearest tenth?

Answer:
The perimeter of △DEF 43
Step-by-step explanation:
Sin A/ a = Sin B / b = Sin C/ c
sin D/ d =
Sin E / e = sin F /f
sin 52/ e = sin 90 / 18
e = 18 x sin 52 / sin 90
e = 14.184 /1
e = 14.2
From phythagoras theorem ,
/hyp/² = /opp/² + /adj/²
18² = 14.2² + /adj/²
/adj/²= 18² - 14.2²
/adj/² = 324 + 201.64
/adj/² = 119.51
/adj/ = √122.36
= 11.1
Perimeter of Triangle = a + b +c
where a = side
b = base
c = side
Perimeter = 18 + 11.1 + 14.2
Perimeter = 43.3
Perimeter= 43
Answer:
My apologies but I have a question on this problem and do not see a place to write it. I am not getting the right answer. I calculate sin 52 and multiply it by the hypotenuse. This gives me approximately 17. How did you use the
Can you give more detail on the step by step. I know the answer is correct because I found the key. I don't now how it is derived and I do not understand the use of "e"
Step-by-step explanation: